Abstract
We examine the Schwinger-Dyson equations for a unitary matrix-model with boundary terms of a particular form in the effective potential. We determine the asymptotic behavior of the specific heat, and show that it must be free of poles. If the “quarks” that live on the boundaries are fermionic then there is a unique pole-free solution with the correct asymptotic behavior. If the quarks are bosonic, then there is no real pole-free solution for the specific heat.
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